Add to ORKGBased on the non-Abelian Lie algebra, a generalized geometric Lie bracket on vector space is proposed to further realize the generalized structural Poisson bracket, and then we briefly discuss the second order equations of the generalized covariant Hamilton system with respect to the time and coordinates and its simple application.Comment: 11 page
We introduce the notion of double Courant-Dorfman algebra and prove that it satisfies the so-called ...
For any regular Courant algebroid $E$ over a smooth manifold $M$ with characteristic distribution $F...
Neste trabalho, abordamos o conceito de simetria em teoria de campos, no âmbito hamiltoniano mais p...
We extend to Poisson manifolds the theory of hamiltonian Lie algebroids originally developed by two ...
Applying the Poincare-Birkhoff-Witt property and the Groebner-Shirshov bases technique, we find the ...
Applying the Poincare-Birkhoff-Witt property and the Groebner-Shirshov bases technique, we find the ...
The notion of double Lie algebroid was defined by M. Van den Bergh and was illustrated by the double...
The nonholonomic dynamics can be described by the so-called nonholonomic bracket in the constrained ...
We present a covariant canonical formalism for noncommutative gravity, and in general for noncommuta...
Newly introduced generalized Poisson structures based on suitable skew--sym\-metric contravariant te...
In order to describe the impact of different geometric structures and constraints for the dynamics o...
In previous work with M.C. Fernandes, we found a Lie algebroid symmetry for the Einstein evolution e...
The constraint manifold for the initial value problem of general relativity is a coistropic subset i...
We discuss few families of integrable and superintegrable systems in $n$-dimensional Euclidean space...
The G-strand equations for a map Bbb R × Bbb R into a Lie group G are associated to a G-invariant La...
We introduce the notion of double Courant-Dorfman algebra and prove that it satisfies the so-called ...
For any regular Courant algebroid $E$ over a smooth manifold $M$ with characteristic distribution $F...
Neste trabalho, abordamos o conceito de simetria em teoria de campos, no âmbito hamiltoniano mais p...
We extend to Poisson manifolds the theory of hamiltonian Lie algebroids originally developed by two ...
Applying the Poincare-Birkhoff-Witt property and the Groebner-Shirshov bases technique, we find the ...
Applying the Poincare-Birkhoff-Witt property and the Groebner-Shirshov bases technique, we find the ...
The notion of double Lie algebroid was defined by M. Van den Bergh and was illustrated by the double...
The nonholonomic dynamics can be described by the so-called nonholonomic bracket in the constrained ...
We present a covariant canonical formalism for noncommutative gravity, and in general for noncommuta...
Newly introduced generalized Poisson structures based on suitable skew--sym\-metric contravariant te...
In order to describe the impact of different geometric structures and constraints for the dynamics o...
In previous work with M.C. Fernandes, we found a Lie algebroid symmetry for the Einstein evolution e...
The constraint manifold for the initial value problem of general relativity is a coistropic subset i...
We discuss few families of integrable and superintegrable systems in $n$-dimensional Euclidean space...
The G-strand equations for a map Bbb R × Bbb R into a Lie group G are associated to a G-invariant La...
We introduce the notion of double Courant-Dorfman algebra and prove that it satisfies the so-called ...
For any regular Courant algebroid $E$ over a smooth manifold $M$ with characteristic distribution $F...
Neste trabalho, abordamos o conceito de simetria em teoria de campos, no âmbito hamiltoniano mais p...